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49 The derivative of 8(x) is extremely singular. It is a "dipole" known by its integrals. Integrate by parts in (b) and (c): då v(x) dx dx dő (a) ſ' ddx (b) [" x dx (c)ƒ' xx) 4 x = − 1'(01). f. dő dx - dx - I

49 The derivative of 8(x) is extremely singular. It is a "dipole" known by its integrals. Integrate by parts in (b) and (c): då v(x) dx dx dő (a) ſ' ddx (b) [" x dx (c)ƒ' xx) 4 x = − 1'(01). f. dő dx - dx - I

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show full and complete procedure. this has to do with the dirac-delta function

 

49 The derivative of 8(x) is extremely singular. It is a "dipole" known by its integrals. Integrate by parts in (b) and (c): då v(x) dx dx dő (a) ſ' ddx (b) [" x dx (c)ƒ' xx) 4 x = − 1'(01). dő dx dx - I
Transcribed Image Text:49 The derivative of 8(x) is extremely singular. It is a "dipole" known by its integrals. Integrate by parts in (b) and (c): då v(x) dx dx dő (a) ſ' ddx (b) [" x dx (c)ƒ' xx) 4 x = − 1'(01). dő dx dx - I
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